A Kinetic Study on the Growth of Nanocrystalline Diamond Particles to Thin Film on Silicon Substrate
1
조회
0
다운로드
7
인용
0
참고문헌
키워드
초록
A kinetic study has been made for the growth of nanocrystalline diamond (NCD) particles to a continuous thin film on silicon substrate in a microwave plasma chemical vapor deposition reactor. Parameters of deposition have been microwave power of 1.2 kW, the chamber pressure of 110 Torr, and the Ar/CH_4 ratio of 200/2 sccm. The deposition has been carried out at temperatures in the range of 400 ~ 700℃ for the times of 0.5 ~ 16 h. It has been revealed that a continuous diamond film evolves from the growth and coalescence of diamond crystallites (or particles), which have been heterogeneously nucleated at the previously scratched sites. The diamond particles grow following an h^2= kt relationship, where h is the height of particles, k' is the particle growth rate constant, and t is the deposition time. The k' values at the different deposition temperatures satisfy an Arrhenius equation with the apparent activation energy of 4.37 kcal/mol or 0.19 eV/atom. The rate limiting step should be the diffusion of carbon species over the Si substrate surface. The growth of diamond film thickness (H) shows an H = kt relationship with deposition time, t. The film growth rate constant, k, values at the different deposition temperatures show another Arrhenius-type expression with the apparent activation energy of 3.89 kcal/mol or 0.17 eV/atom. In this case, the rate limiting step might be the incorporation reaction of carbon species from the plasma on the film surface.
Abstract
A kinetic study has been made for the growth of nanocrystalline diamond (NCD) particles to a continuous thin film on silicon substrate in a microwave plasma chemical vapor deposition reactor. Parameters of deposition have been microwave power of 1.2 kW, the chamber pressure of 110 Torr, and the Ar/CH_4 ratio of 200/2 sccm. The deposition has been carried out at temperatures in the range of 400 ~ 700℃ for the times of 0.5 ~ 16 h. It has been revealed that a continuous diamond film evolves from the growth and coalescence of diamond crystallites (or particles), which have been heterogeneously nucleated at the previously scratched sites. The diamond particles grow following an h^2= kt relationship, where h is the height of particles, k' is the particle growth rate constant, and t is the deposition time. The k' values at the different deposition temperatures satisfy an Arrhenius equation with the apparent activation energy of 4.37 kcal/mol or 0.19 eV/atom. The rate limiting step should be the diffusion of carbon species over the Si substrate surface. The growth of diamond film thickness (H) shows an H = kt relationship with deposition time, t. The film growth rate constant, k, values at the different deposition temperatures show another Arrhenius-type expression with the apparent activation energy of 3.89 kcal/mol or 0.17 eV/atom. In this case, the rate limiting step might be the incorporation reaction of carbon species from the plasma on the film surface.
참고문헌 (17)
- D. M. Gruen, , Annu. Rev. Mater. Sci, 29, pp.211~ (1999)
- J. Philip, , J. Appl. Phys, 93, pp.2164~ (2003)
- 정두영, "ZnO", 나노결정다이아몬드 적층 박막 SAW 필터, 2009, pp.42(5), 216~219[DOI]
- K. O. Schweitz, , Diamond Relat. Mater, 5, pp.206~ (1996)
- S. Yugo, , Appl. Phys. Lett, 58, pp.1036~ (1991)
- E. Kondoh, , J. Appl. Phys, 73, pp.3041~ (1993)
- T. G. McCauley, , Appl. Phys. Lett, 73, pp.1646~ (1998)
- X. Xiao, , J. Appl. Phys, 96, pp.2232~ (2004)
- W. Kulisch, , Surf. Coat. Technol, 200, pp.4731~ (2006)
- D. C. Barbosa, , Diamond Relat. Mater, 18, pp.1283~ (2009)
- P. C. Redfern, , J. Phys. Chem, 100, pp.11654~ (1996)
- M. Sternberg, , Phys. Rev. B, 69, pp.205~330 (2003)
- T. S. Yang, , Diamond Relat. Mater, 10, pp.2162~ (2001)
- A. Stacey, , Diamond Relat. Mater, 18, pp.51~ (2009)
- J. Burke, "The Kinetics of Phase Transformations in Metals", pp.98~ (1965), Pergamon Press, Oxford
- J. A. Venables, , Rep. Prog. Phys, 47, pp.399~ (1984)
- A. R. Kim, , Thin Solid Films, 517, pp.3827~ (2009)
